2013
DOI: 10.1016/j.conengprac.2013.05.010
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Receding horizon flight control for trajectory tracking of autonomous aerial vehicles

Abstract: International audienceThis paper addresses the implementation of a predictive control strategy for Unmanned Air Vehicles in the presence of bounded disturbances. The goal is to prove the feasibility of such a real-time optimization-based control design and to demonstrate its tracking capabilities for the nonlinear dynamics with respect to a reference trajectory which is pre-specified via differential flatness. In order to benefit from the computational advantages of the linear predictive control formulations, … Show more

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Cited by 65 publications
(41 citation statements)
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“…Nevertheless, the approach can potentially be extended to linear parameter‐varying or linear time‐varying models. ()…”
Section: Ftc Architecturementioning
confidence: 99%
See 1 more Smart Citation
“…Nevertheless, the approach can potentially be extended to linear parameter‐varying or linear time‐varying models. ()…”
Section: Ftc Architecturementioning
confidence: 99%
“…Nevertheless, the approach can potentially be extended to linear parameter-varying or linear time-varying models. [38][39][40][41] In the remainder of this paper, we consider the following assumption. Assumption 1.…”
Section: Model Predictive Controllermentioning
confidence: 99%
“…Solving a nonlinear optimisation problem with constraints is computationally intensive, which is the main obstacle that blocks the real-time application of MPC to nonlinear systems. To reduce the computational burden of online optimisation, the differential flatness property has been exploited in many trajectory planning algorithms which are actually MPC problems (Berry, Howitt, Gu, & Postlethwaite, 2011;Cowling, Yakimenko, Whidborne, & Cooke, 2010;Faulwasser, Hagenmeyer, & Findeisen, 2014;Flores & Milam, 2006;Mahadevan, Agrawal, & Doyle, 2001;Prodan et al, 2013;Suryawan, De Don, & Seron, 2012). Loosely speaking, the differential flatness means that the flat system can be completely characterised by flat outputs and their higher order derivatives (Fliess, Lvine, Martin, & Rouchon, 1995).…”
Section: Introductionmentioning
confidence: 99%
“…Yang et al presented an adaptive nonlinear MPC controller for the path following of a fixed-wing UAV with the variable control horizon depending upon the path curvature profile, and the adaptive scheme was verified by simulation comparing with a conventional fixed-horizon MPC. 8 Prodan et al 22 applied the MPC for trajectory tracking of UAV, where the core MPC algorithm was run in MATLAB (Product of the MathWorks, Inc) off-board to generate the guidance law which was sent to the onboard avionic through communication link. The above scenarios indicate that the MPC method is robust for path following, but it needs much more numerical calculation which makes it difficult to be applied in the low-cost onboard flight control system.…”
Section: Introductionmentioning
confidence: 99%